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Two-level Default Theories

机译:两级默认理论

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Default Logic employs assumption-based default rules to draw plausible consequences in face of incomplete information. In ontology representation, there are two kinds of relations between concepts: subsumption relation and default subsumption relation. Subsumption relation is transitive, whereas default subsumption relation is transitive by default. Both default transitivity of default subsumption and default inheritance of default property should be represented as defaults about defaults, i.e. two-level defaults. None of existing default logics can represent two-level defaults. In this paper, we propose two-level default theories which augment default theories with two-level defaults. A two-level default theory can be divided into two levels and its extensions can be generated by two steps. We prove that normal two-level default theories cannot reduce to normal default theories. Specifically, there is a normal two-level default theory such that there exists no normal default theory such that they share the same set of extensions.
机译:默认逻辑采用基于假设的默认规则,以绘制面对不完整信息的合理后果。在本体论的表演中,概念之间存在两种关系:归档关系和默认归入关系。 SUSUMATION关系是传递性的,而默认情况下默认增量关系是传递的。默认剩余剩余的默认传输和默认属性的默认继承应表示为默认值的默认值,即两个级别默认值。否定默认逻辑都可以表示两个级别的默认值。在本文中,我们提出了两个级别的默认理论,增强了两个默认默认值的默认理论。两个级别的默认理论可以分为两个级别,并且它的扩展可以由两个步骤生成。我们证明正常的两级默认理论无法减少正常的默认理论。具体地,存在正常的两个级别默认理论,使得没有常规默认理论,使得它们共享相同的扩展集。

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